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Dimensions operators

The oranges were washed, chopped in a meat mincer and homogenised by a Fryma mill. Water (0.6 volumes) were added before the slurry was heat treated by steam injection at 100°C for 2 minutes. The enzyme treatment was carried out for 1 hour at 40°C with 10 lU/g slurry of PME and 25 pg enzyme protein/g slurry of the other enzymes for each of the enzymes. The gelated orange slurry were treated at 85°C for 3 minutes to inactivate the enzymes before the strength of the gel was measured by a SMS TeJrture Analyser TA-XT2 (Stable Micro Systems, XT. RA Dimensions, Operations Manual versions) by compression analysis using a flat cylinder (20 mm dia.) with a speed of 2 mm/s. The force to provide a 20% compression was recorded. [Pg.466]

Another study (Bedani et al., 2006) starts from the multidimensional sampling theory (Murphy et al., 1998a), which is discussed in Chapter 2. This sampling theory states that one needs to sample the first dimension separation system at least three to four times per peak width for maximum resolution. Bedani et al. then equate the second-dimension total analysis time to the first-dimension narrowest peak standard deviation. This defines the second-dimension operational parameters. All other parameters can be derived from this balance and Bedani s study goes through this and discusses how the rest of these variables are obtained. [Pg.129]

To investigate spontaneous symmetry breaking, one ordinarily has to start at finite volume and insert a source which explicitly breaks the symmetry. The source is removed only after the infinite volume limit is taken. We stress that the source does not have to be a quark mass (it could be a higher dimension operator), so one can investigate symmetry breaking even when the quark mass is exactly zero throughout the calculation. (To be precise, a quark mass does not explicitly violate vector symmetries, so it cannot play the role of the source in the thermodynamic limit needed here.)... [Pg.186]

Most of the frequently used comprehensive 2D LC systems employ a microbore HPLC column in the first dimension, operated at low flow rate, both under isocratic and gradient conditions. This enables the transfer of fractions of small volume via the multiport valve equipped with two identical... [Pg.106]

Finally the kiln type and design has to be included in the model size, insulation, operating temperatures and throughput in order to correctly dimension operational units (fans, heat exchanges) to optimize mill drying - and this involves a trade-off between flexibility, costs and befits. [Pg.294]

An annular thermal diffusion column with a large reservoir at the top is to be used to enrich by thermal diffusion of natural methane containing 1.1 percent CH4. The column is operated at total reflux until a steady state is reached. Dimensions, operating conditions, and properties of methane are as follows ... [Pg.931]

The progression and behavior of these flow regimes is often quite complicated and depends on the superficial gas velocity, liquid properties, column dimensions, operating temperature and pressure, sparger design, and the solid phase properties (if present) (Kantarci et al., 2005). This dependence is derived from the controlling factors determining the bubble diameter. [Pg.130]

A choice of spheres is represented by two ovals, as shown in Figure 18.3. The first covers all the products sold in the Korean market. The second shows one sphere for microwave ovens sold in North America, Latin America, and Europe. One sphere is product-centric another is market-centric. The other dimension, operations, would also need to be defined. For our Korean sphere, it would presumably include all local production facilities that support the market. For the microwave-oven market, it would encompass the existing source for those markets. [Pg.142]

Temperatures operating range-Power supply -Overall dimensions -Mass -... [Pg.343]

The offered method has allowed essentially to simplify the X-ray apparatus main circuit, to reduce weight and dimensions of the apparatus, to increase sensitivity and reliability of the inspection and to ensure the apparatus control by a computer The main principle is based on the operation of the transformer controlled by magnetic commutation (TCMC). [Pg.430]

This paper describes the development of a novel system for improving the quality of information provided by manual ultrasonic examination of welds, while retaining the flexibility of the human operator to apply the techniques to components of a wide range of geometries and dimensions. The system, known as CamuS (Computer Aided Manual UltraSonics) provides assistance to the manual operator in two separate areas ... [Pg.765]

Templates for each of the joint configurations are stored within the system. The operator selects one of the templates, and is provided with a visual representation, as shown in Figure 3, on which he can alter the Joint dimensions and weld geometry to match those of the item to be examined any ae-cess restrictions can also be defined. Using information from a database of available probes, along with the examination level required, ProcGen then calculates the set of scans required (see Figure 4). [Pg.767]

As the cursor is moved over the rendered 3D data, the eo-ordinates and amplitude of the eell giving rise to the pixel under the cursor are displayed in the status bar. This provides a basic method for measuring the location and dimensions of flaws. However, it is more convenient and accurate to perform sizing operations on 2-dimensional slices, so several slicing and sizing tools are incorporated. [Pg.772]

The coin-tap test is a widely used teclinique on thin filament winded beams for detection of disbonded and delaminated areas. However, since the sensitivity of this teclinique depends not only on the operator but also on the thickness of the inspected component, the coin-tap testing technique is most sensitive to defects positioned near the surface of the laminate. Therefore, it was decided to constructed a new scaimer for automated ultrasonic inspection of filament winded beams. A complete test rig illustrated in figure 6 was constructed in order to reduce the scanning time. While the beam rotates the probe is moved from one end to the other of the beam. When the scarming is complete it is saved on diskette and can then be evaluated on a PC. The scanner is controlled by the P-scan system, which enables the results to be presented in three dimensions (Top, Side and End view). [Pg.983]

To make further progress, consider first the PF of a single particle in a potential field E(x) moving in one dimension. The Flamiltonian operator... [Pg.454]

In all of these stmctures the atomic positions are fixed by the space group syimnetry and it is only necessary to detennine which of a small set of choices of positions best fits the data. According to the theory of space groups, all stmctures composed of identical unit cells repeated hi three dimensions must confomi to one of 230 groups tliat are fomied by coinbinmg one of 14 distinct Bmvais lattices with other syimnetry operations. [Pg.1372]

The solution of any such eigenvalue problem requires a number of computer operations that scales as the dimension of the F matrix to the third power. Since the indices on the F matrix label AOs, this means... [Pg.2185]

The question to be asked is Under what conditions (if at all) do the components of X fulfill Eq. (B.8) In [34] it is proved that this relation holds for any full Hilbert space. Here, we shall show that this relation holds also for the P sub-Hilbert space of dimension M, as defined by Eq. (10). To show that we employ, again, the Feshbach projection operator foraialism [79] [see Eqs. (11)]. [Pg.719]

The unitary transform does the same thing as a similarity transform, except that it operates in a complex space rather than a real space. Thinking in terms of an added imaginary dimension for each real dimension, the space of the unitary matrix is a 2m-dimensionaI space. The unitary transform is introduced here because atomic or molecular wave functions may be complex. [Pg.44]

The following operations involving square matriees eaeh of the same dimension are useful to express in terms of the individual matrix elements ... [Pg.524]


See other pages where Dimensions operators is mentioned: [Pg.254]    [Pg.16]    [Pg.7]    [Pg.427]    [Pg.97]    [Pg.116]    [Pg.483]    [Pg.284]    [Pg.264]    [Pg.95]    [Pg.95]    [Pg.96]    [Pg.96]    [Pg.518]    [Pg.244]    [Pg.194]    [Pg.254]    [Pg.16]    [Pg.7]    [Pg.427]    [Pg.97]    [Pg.116]    [Pg.483]    [Pg.284]    [Pg.264]    [Pg.95]    [Pg.95]    [Pg.96]    [Pg.96]    [Pg.518]    [Pg.244]    [Pg.194]    [Pg.911]    [Pg.1066]    [Pg.9]    [Pg.33]    [Pg.73]    [Pg.149]    [Pg.152]    [Pg.962]    [Pg.1561]    [Pg.2789]    [Pg.44]    [Pg.114]    [Pg.331]    [Pg.518]    [Pg.104]   
See also in sourсe #XX -- [ Pg.2 , Pg.2 , Pg.136 , Pg.302 ]




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